Error bounds in mathematical programming
Copyright policy )Error bounds in mathematical programming
Originated from the practical implementation and numerical considerations of iterative methods for solving mathematical programs, the study of error bounds has grown and proliferated in many interesting areas within mathematical programming. This paper gives a comprehensive, state-of-the-art survey of the extensive theory and rich applications of error bounds for inequality and optimization systems and solution sets of equilibrium problems..
- Autonomous University of Barcelona Spain
- JOHNS HOPKINS UNIVERSITY United States
- Johns Hopkins University United States
- Johns Hopkins University United States
inequality systems, Convergence of algorithms, penalty function, error bounds, Variational inequalities, Penalty function, Error bounds, Metric regularity, Complementarity problems, Numerical mathematical programming methods, Nonlinear programming, Inequality systems, Complementarity and equilibrium problems and variational inequalities (finite dimensions) (aspects of mathematical programming)
inequality systems, Convergence of algorithms, penalty function, error bounds, Variational inequalities, Penalty function, Error bounds, Metric regularity, Complementarity problems, Numerical mathematical programming methods, Nonlinear programming, Inequality systems, Complementarity and equilibrium problems and variational inequalities (finite dimensions) (aspects of mathematical programming)
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